AbstractUsing the theory of Frobenius algebras, we study how the antipode of a quasi-Hopf algebra H acts on the space of left and right integrals and cointegrals. We obtain formulas that allow us to find out the explicit form of the integrals and cointegrals for the Drinfeld double D(H), in terms of the integrals and cointegrals of H. This leads to an answer to a conjecture made by Hausser and Nill at the end of the nineties
AbstractWe define the notion of factorizable quasi-Hopf algebra by using a categorical point of view...
AbstractWe investigate Hopf algebras with non-zero integral from a coalgebraic point of view. Catego...
Hopf algebras, as a crucial generalization of groups, have a very symmetric structure and have been ...
AbstractUsing the theory of Frobenius algebras, we study how the antipode of a quasi-Hopf algebra H ...
AbstractA classical result in the theory of Hopf algebras concerns the uniqueness and existence of i...
In our discussion of Frobenius algebras [2], we mentioned finite dimensional Hopf algebras as an imp...
AbstractA classical result in the theory of Hopf algebras concerns the uniqueness and existence of i...
This self-contained book dedicated to Drinfeld's quasi-Hopf algebras takes the reader from the basic...
AbstractR. Larson and M. Sweedler recently proved that for free finitely generated Hopf algebras H o...
AbstractMotivated by the study of depth 2 Frobenius extensions, we introduce a new notion of Hopf al...
AbstractLet A be a regular multiplier Hopf algebra with integrals. The dual of A, denoted by Â, is a...
AbstractWe study quasi-Hopf algebras and their subobjects over certain commutative rings from the po...
The ZX-calculus and related theories are based on so-called interacting Frobenius algebras, where a ...
The ZX-calculus and related theories are based on so-called interacting Frobenius algebras, where a ...
The authors showed previously (on Frobenius algebras and quantum Yang-Baxter equation, II, preprint,...
AbstractWe define the notion of factorizable quasi-Hopf algebra by using a categorical point of view...
AbstractWe investigate Hopf algebras with non-zero integral from a coalgebraic point of view. Catego...
Hopf algebras, as a crucial generalization of groups, have a very symmetric structure and have been ...
AbstractUsing the theory of Frobenius algebras, we study how the antipode of a quasi-Hopf algebra H ...
AbstractA classical result in the theory of Hopf algebras concerns the uniqueness and existence of i...
In our discussion of Frobenius algebras [2], we mentioned finite dimensional Hopf algebras as an imp...
AbstractA classical result in the theory of Hopf algebras concerns the uniqueness and existence of i...
This self-contained book dedicated to Drinfeld's quasi-Hopf algebras takes the reader from the basic...
AbstractR. Larson and M. Sweedler recently proved that for free finitely generated Hopf algebras H o...
AbstractMotivated by the study of depth 2 Frobenius extensions, we introduce a new notion of Hopf al...
AbstractLet A be a regular multiplier Hopf algebra with integrals. The dual of A, denoted by Â, is a...
AbstractWe study quasi-Hopf algebras and their subobjects over certain commutative rings from the po...
The ZX-calculus and related theories are based on so-called interacting Frobenius algebras, where a ...
The ZX-calculus and related theories are based on so-called interacting Frobenius algebras, where a ...
The authors showed previously (on Frobenius algebras and quantum Yang-Baxter equation, II, preprint,...
AbstractWe define the notion of factorizable quasi-Hopf algebra by using a categorical point of view...
AbstractWe investigate Hopf algebras with non-zero integral from a coalgebraic point of view. Catego...
Hopf algebras, as a crucial generalization of groups, have a very symmetric structure and have been ...